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Angle Relationships By Mr. Q.

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Presentation on theme: "Angle Relationships By Mr. Q."— Presentation transcript:

1 Angle Relationships By Mr. Q

2 Adjacent Angles Two angles with common vertex Have common sides
Interior angles do not overlap

3 Supplementary Angles Two angles whose measures equal 180 degrees ??

4 Vertical Angles Also called opposite angles
When two lines intersect, the opposite angles are equal <1 = <3 <2 = <4 2 1 3 4

5 Polygon Can be divided into triangles
Sum of interior angles in a triangle = 180 d To find the sum of the measures of all angles in a polygon: Multiply the number of triangles by 180°

6 Steps to find the sum of the angles in a polygon
Draw polygon (geometry template) Divide polygon into triangles Multiply the number of triangles by 180°

7 Rule Number of sides a polygon has MINUS 2 = the number of triangles it can be divided into Example: Square 4 sides – 2 = 2 triangles 2 * 180° = 360°

8 Table Polygon Number of sides
Number of sides –2 is the number of triangles that can be made Number of triangles * 180 is the sum of the angles for this polygon Triangle 3 3-2 = 1 1 * 180 = 180 Quadrangle 4 4-2 = 2 2 * 180 = 360 Pentagon 5 5-2=3 3 * 180 = 540 Hexagon 6 6-2=4 4 * 180 = 720

9 Transversal A line that crosses two lines
Any two angles formed by the line and transversal are: Vertical or supplementary angles


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